[PPL-devel] [GIT] ppl/ppl(master): Abstracts fixed. Avoided non-ASCII characters.
Roberto Bagnara
roberto.bagnara at bugseng.com
Sun Dec 29 11:02:16 CET 2013
Module: ppl/ppl
Branch: master
Commit: 3ccd08df85d78ef507fd2a359251a009559fe110
URL: http://www.cs.unipr.it/git/gitweb.cgi?p=ppl/ppl.git;a=commit;h=3ccd08df85d78ef507fd2a359251a009559fe110
Author: Roberto Bagnara <roberto.bagnara at bugseng.com>
Date: Sun Dec 29 11:01:13 2013 +0100
Abstracts fixed. Avoided non-ASCII characters.
---
doc/ppl_citations.bib | 18 +++++++++---------
1 files changed, 9 insertions(+), 9 deletions(-)
diff --git a/doc/ppl_citations.bib b/doc/ppl_citations.bib
index 9ef85bc..32e3a39 100644
--- a/doc/ppl_citations.bib
+++ b/doc/ppl_citations.bib
@@ -618,14 +618,14 @@ Summarizing:
their complicated structures, quantitative time factors
and even unknown delays. We present here PSyHCoS, a
tool for analyzing parametric real-time systems
- speci
ed using the hierarchical modeling language
+ specified using the hierarchical modeling language
PSTCSP. PSyHCoS supports several algorithms for
parameter synthesis and model checking, as well as state
space reduction techniques. Its architecture favors
reusability in terms of syntax, semantics, and
algorithms. It comes with a friendly user interface that
can be used to edit, simulate and verify PSTCSP
- models. Experiments show its eciency and
+ models. Experiments show its efficiency and
applicability."
}
@@ -1178,7 +1178,7 @@ Summarizing:
and J.~Ouaknine. and J.-F.~Raskin and J.~Worrell: On
reachability for hybrid automata over bounded time. In:
ICALP 2011, Part II. LNCS, vol. 6756,
- pp. 416–427. Springer, Heidelberg (2011)] and show that
+ pp. 416-427. Springer, Heidelberg (2011)] and show that
the problem is NExpTime-complete. We also show that we
can effectively compute fixed points that characterise
the sets of states that are reachable
@@ -1401,7 +1401,7 @@ Summarizing:
Booktitle = "Quantitative Evaluation of Systems:
Proceedings of the 10th International Conference (QEST 2013)",
Address = "Buenos Aires, Argentina",
- Editor = "K. Joshi and M. Siegle and M. Stoelinga and P. R. D’Argenio",
+ Editor = "K. Joshi and M. Siegle and M. Stoelinga and P. R. D'Argenio",
Year = 2013,
Pages = "322--337",
Publisher = "Springer-Verlag, Berlin",
@@ -3202,8 +3202,8 @@ Summarizing:
Abstract = "Geometric heuristics for the quantifier elimination
approach presented by Kapur (2004) are investigated to
automatically derive loop invariants expressing weakly
- relational numerical properties (such as $l \leq x \leq h$ or
- $l \leq \pm x \pm y \leq h)$ for imperative programs.
+ relational numerical properties (such as $l \leq x \leq h$ or
+ $l \leq \pm x \pm y \leq h)$ for imperative programs.
Such properties
have been successfully used to analyze commercial
software consisting of hundreds of thousands of lines of
@@ -3217,7 +3217,7 @@ Summarizing:
approach has been generalized to consider disjunctive
invariants of the similar form, expressed using maximum
function (such as
- $\max(x + a, y + b, z + c, d) \leq \max (x + e, y + f, z + g, h)$),
+ $\max(x+a, y+b, z+c, d) \leq \max (x+e, y+f, z+g, h)$),
thus enabling automatic generation of a subclass of
disjunctive invariants for imperative programs as well."
}
@@ -3472,7 +3472,7 @@ Summarizing:
Year = 2013,
ISBN = "978-3-319-02443-1 (Print) 978-3-319-02444-8 (Online)",
Abstract = "PyEcdar is an open source implementation for reasoning
- on timed systems. PyEcdar’s main objective is not
+ on timed systems. PyEcdar's main objective is not
efficiency, but rather flexibility to test and implement
new results on timed systems"
}
@@ -4566,7 +4566,7 @@ Summarizing:
verification can be regarded as geometric concepts in
machine learning. Safety properties define bad states:
states a program should not reach. Program verification
- explains why a program’s set of reachable states is
+ explains why a program's set of reachable states is
disjoint from the set of bad states. In Hoare Logic,
these explanations are predicates that form inductive
assertions. Using samples for reachable and bad states
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